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- Perfect_measure abstract "In mathematics — specifically, in measure theory — a perfect measure (or, more accurately, a perfect measure space) is one that is “well-behaved” in some sense. Intuitively, a perfect measure μ is one for which, if we consider the pushforward measure on the real line R, then every measurable set is “μ-approximately a Borel set”. The notion of perfectness is closely related to tightness of measures: indeed, in metric spaces, tight measures are always perfect.".
- Perfect_measure wikiPageID "16403209".
- Perfect_measure wikiPageLength "1861".
- Perfect_measure wikiPageOutDegree "14".
- Perfect_measure wikiPageRevisionID "627025039".
- Perfect_measure wikiPageWikiLink Borel_set.
- Perfect_measure wikiPageWikiLink Borel_sigma_algebra.
- Perfect_measure wikiPageWikiLink Category:Measures_(measure_theory).
- Perfect_measure wikiPageWikiLink Inner_regular_measure.
- Perfect_measure wikiPageWikiLink Mathematics.
- Perfect_measure wikiPageWikiLink Measurable_set.
- Perfect_measure wikiPageWikiLink Measure_(mathematics).
- Perfect_measure wikiPageWikiLink Measure_space.
- Perfect_measure wikiPageWikiLink Measure_theory.
- Perfect_measure wikiPageWikiLink Metric_space.
- Perfect_measure wikiPageWikiLink Pushforward_measure.
- Perfect_measure wikiPageWikiLink Real_line.
- Perfect_measure wikiPageWikiLink Tightness_of_measures.
- Perfect_measure wikiPageWikiLink Well-behaved.
- Perfect_measure first "V.V.".
- Perfect_measure hasPhotoCollection Perfect_measure.
- Perfect_measure id "P/p072070".
- Perfect_measure last "Sazonov".
- Perfect_measure title "Perfect measue".
- Perfect_measure wikiPageUsesTemplate Template:Cite_book.
- Perfect_measure wikiPageUsesTemplate Template:Orphan.
- Perfect_measure wikiPageUsesTemplate Template:SpringerEOM.
- Perfect_measure subject Category:Measures_(measure_theory).
- Perfect_measure hypernym u201D.
- Perfect_measure type Person.
- Perfect_measure comment "In mathematics — specifically, in measure theory — a perfect measure (or, more accurately, a perfect measure space) is one that is “well-behaved” in some sense. Intuitively, a perfect measure μ is one for which, if we consider the pushforward measure on the real line R, then every measurable set is “μ-approximately a Borel set”. The notion of perfectness is closely related to tightness of measures: indeed, in metric spaces, tight measures are always perfect.".
- Perfect_measure label "Perfect measure".
- Perfect_measure sameAs Miara_doskonała.
- Perfect_measure sameAs m.03y09k7.
- Perfect_measure sameAs Q7168093.
- Perfect_measure sameAs Q7168093.
- Perfect_measure wasDerivedFrom Perfect_measure?oldid=627025039.
- Perfect_measure isPrimaryTopicOf Perfect_measure.